Answer:
each firm simultaneously increased output above the Nash equilibrium level.
Explanation:
A French mathematician, Antoine Augustine Cournot developed the Cournot duopoly in his economic model “Researches into the mathematical principles of the theory of wealth”, of 1838.
Cournot duopoly also known as the Cournot competition, is an economic model where two (2) business firms having identical cost functions compete in a oligopolistic market of imperfect competition with homogeneous products.
Under the Cournot duopoly, the competing firms offer identical products and thus, choose an amount or quantity to produce independently and at the same time because they cannot collude.
Both firms in a Cournot duopoly would enjoy lower profits if each firm simultaneously increased output above the Nash equilibrium level.
Hence, the advantage of the Cournot duopoly is that, it inhibits competing firms from deviating unilaterally.
Answer:
b. $90,000 with a $10,000 loss carryover
Explanation:
Given that
Active business income = $90,000
From Activity A, the income earns = $20,000
From Activity B, the loss incurs = $30,000
So by considering the above information, the Adjusted gross income should be
The $90,000 should be recorded
Plus, the $10,000 loss should also be carryover
The $10,000 loss is come from
= $20,000 - $30,000
= -$10,000
I believe that it does help determine that because if you want to be a teacher then 9 times out of 10 you go to a college to be a teacher and get your degree.
Answer: A. Employees are not easily the replaced parts of a system, but they are the source of a company’s success or failure.
Answer:

Explanation:
Given
Probability of a person to not enter into a bar or ducking is 
Probability of a person to enter into a bar
(Probability of a person to not enter into a bar or ducking)
Substituting the given value, we get
Probability of a person to enter into a bar

Total three men attempts to enter into the bar and their course of action is independent of each others
Thus, probability of observing the first two walking into the bar and the third ducking will be equal to the product of individual probabilities
